The Goldstine Theorem for asymmetric normed linear spaces

Author:

García-Raffi L.M.,Romaguera S.,Sánchez-Pérez E.A.

Publisher

Elsevier BV

Subject

Geometry and Topology

Reference27 articles.

1. Projective limits of paratopological vector spaces;Alegre;Bull. Belg. Math. Soc. Simon Stevin,2005

2. Quasi-uniformities on real vector spaces;Alegre;Indian J. Pure Appl. Math.,1997

3. On the Hahn–Banach theorem in certain linear quasi-uniform structures;Alegre;Acta Math. Hungar.,1999

4. Compactness in asymmetric normed spaces;Alegre;Topology Appl.,2008

5. On the structure of the complements of Chebyshev sets;Alimov;Funct. Anal. Appl.,2001

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1. The Uniform Boundedness Theorem in Asymmetric Normed Spaces;Abstract and Applied Analysis;2012

2. More about complements of quasi-uniformities;Topology and its Applications;2011-11

3. Some properties of bornological convergences;Topology and its Applications;2011-01

4. Q-Functions on Quasimetric Spaces and Fixed Points for Multivalued Maps;Fixed Point Theory and Applications;2011

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